Suppose that a company's monthly sales follow a normal distribution. The mean of this distribution is \(\$50000\) and the standard deviation is \(\$5000\). What are the two properties of this distribution?
The standard deviation of the distribution is a measure of the spread of the distribution, which in this case is \(\$5000\).
Step 1 :The normal distribution is defined by two parameters: the mean (\(\mu\)) and the standard deviation (\(\sigma\)).
Step 2 :The mean of the distribution is the average value, which in this case is \(\$50000\).
Step 3 :The standard deviation of the distribution is a measure of the spread of the distribution, which in this case is \(\$5000\).